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Buzzoni, A., Chavez, M., Malagnini, M.L., Morossi, C.:
"Lick spectral indices for super metal-rich stars",
2001, Publ. Astron. Soc. of Pacific, 113, 1365.

Summary:
The Lick Fe5015, Fe5270, Fe5335, Mgb and Mg2 indices are presented for 139 candidate SMR stars of different luminosity class studied in Malagnini et al. (2000). Evidence is found for a standard (i.e. [Mg/Fe]~0) Mg vs. Fe relative abundance. Both the Worthey et al. (1994) and Buzzoni et al. (1992, 1994) fitting functions are found to suitably match the data at super-solar metallicity regimes.



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Table 1 - Observational database and standard Lick indices.
Figure 1 - Index calibration to the standard Lick system. Residuals for the 36 primary calibrators (of luminosity class V-IV-III) in common with W94 (ο) and a "check sample" of 13 stars in common with B92 and B94 (•) are displayed, after application of eq. (4). Point scatter is σ(Fe50) = ± 0.39 Å, σ(Mg_2) = ± 0.012 mag, σ(Mgb) = ± 0.19 Å, σ(Fe52) = ± 0.24 Å, and σ(Fe53) = ± 0.25 Å. These values are comparable with the internal uncertainty in the observations confirming the reliability of the calibration procedure.
Figure 2 - Index calibration to the standard Lick system, after eq. (4), for the fiducial model atmospheres of the 25 primary calibrators in common with W94 (ο) and the 9 stars from B92 and B94 (•). The (O − C) residuals are in the sense [Synthetic -- Standard]. Point scatter is σ(Fe50) = ± 0.70 Å, σ(Mg_2) = ± 0.029 mag, σ(Mgb) = ± 0.40 Å, σ(Fe52) = ± 0.27 Å, and σ(Fe53) = ± 0.34 Å. These higher values, compared with those of the observations (cf. Fig. 1), give a measure of the residual variance of the theoretical models due to the intrinsic limitation of the input physics.
Figure 3 - The (O − C) index residuals (in the sense [Observed − Synthetic]) for Mg_2 and combined Iron index are displayed vs. atmosphere fiducial parameters Θ = 5040/T_eff and surface gravity. Solid dots mark the "fair sample" of 73 stars while open dots include the supplementary 18 stars with less confident atmosphere match. As expected, the four coolest stars in the sample (T_eff ≤ 4000 K) are poorly matched by the models while the remaining point distribution is consistent with a zero-average residual. These four outliers will not enter any further analysis.
Figure 4 - The metallicity scale is explored vs. (O − C) index residuals (in the sense [Observed − Synthetic]) like in Fig. 3. No (O − C) trend is found vs. [Fe/H], with index residual distribution consistent with a zero average. At least 6 stars can be confidently recognized with [Fe/H] in excess of +0.35 dex.
Figure 5 - The Mg_2 and index residuals between observations and fiducial synthetic spectra are displayed for the "fair" (•) and the "extended" (ο) sample. The typical 2-σ error box of individual observations is displayed top left in the figure. The lack of any clear anti-correlated trend between the (O − C) residuals indicates, on the average, a solar [Mg/Fe] relative abundance. See text for discussion.
Figure 6 - The Mg_2 index residuals (in the sense [Observed − Computed]) with respect to B92 and W94 fitting functions vs. metallicity for the "fair" (•) and the "extended" (ο) samples. Both (O − C) distributions are consistent with a zero average. Point spread for the "fair" sample across the B92 fitting function is σ(Mg_2) = ± 0.049 mag, and σ(Mg_2) = ± 0.031 mag with respect to W94.
Figure 7 - Same as for Fig. 6 but for the combined Fe index = (Fe52 + Fe53)/2. Point spread of the "fair sample" (•) with respect to the zero-average (O − C) is σ(< Fe >) = ± 0.61 Å comparing with B94, and σ(< Fe >) = ± 0.30 Å with respect to W94.
Figure 8 - Same as for Fig. 6 but for the Fe50 and Mgb indices. The (O − C) residuals are computed with respect to the W94 fitting functions. Point spread for the "fair sample" (•) with respect to the zero-average (O − C) is σ(Fe50) = ± 0.95 Å, and σ(Mgb) = ± 0.83 Å. A trend with [Fe/H] (opposite for Fe50 and Mgb) appears in the data.
Figure 9 - The Fe50 and Mgb (O − C) residuals as from Fig. 8 is explored vs. stellar gravity. The drift in the data distribution indicates that log g dependence is not fully accounted for by the W94 fitting functions. The residual variance is the main responsible for the poorer match to the observations in Fig. 8.
Figure 10 - The Mg_2 data distribution (• = "fair", ο = "extended" samples) vs. B92 and W94 fitting function predictions (solid lines). To ease comparison, observations have been corrected to [Fe/H] = 0 by subtracting the corresponding [Fe/H] polynomial term of each fitting set. In order to span the whole range of temperature, also Mg_2 measurements of eight Gliese red dwarfs from B92 (star markers) have been added in both panels together with ten M dwarfs from the Gorgas et al (1993) sample (open triangles). The low-gravity range is also spanned by a set of 16 field M giants with T_eff < 3900 K, from W94 (solid triangles). The B92 and W94 fitting functions have been computed for log g = 5.0, 2.0 and -1.0 dex, as labelled in each panel. Below 3900 K the W94 fit is insensitive to stellar gravity so that the log g = 2 and -1 curves merge. A solar metallicity is assumed throughout in the models.
Figure 11 - The Mg_2 vs. Fe52 distribution for the 87 stars with fiducial atmosphere parameters in the "extended" sample (upper panel) and for the global observed sample of 139 stars (lower panel). Stars in the upper panel are marked according to their surface gravity (stars: log g < 2.0; open triangles: 2.00 ≤ log g ≤ 3.5; open dots: log g > 3.5). The theoretical locus for a 3 and 15 Gyr old simple stellar populations with [Fe/H] = +0.2 from Buzzoni (1989) is superposed to the data, and main evolutionary phases are labelled (MS = main sequence; TO = MS Turn off point; RGB = red giant branch; AGB = asymptotic giant branch; HB = horizontal branch). The vector top left in each panel is the expected variation in the observed indices for a change in [Fe/H] of -0.5 dex.



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AB/Oct 2001